System of Particles and Rotational Motion | Class 11 Physics Chapter 6 One Shot | New NCERT CBSE

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Class 11 CBSE Physics NCERT Chapter 6 System of Particles and Rotational Motion

Class 11 CBSE Physics NCERT Chapter 6 System of Particles and Rotational Motion

Timestamps:
0:00 Introduction
1:05 Rotational Motion
2:31 Rigid bodies
4:53 Motion of a Rigid body
8:14 Rotational Motion:Real Life examples
9:30 Rotational Motion about a Fixed Axis
11:59 Rotational Motion:Spinning Top
13:21 Rotational Motion:Conclusion
13:37 System of particles
13:59 Centre of mass of a 2- particle system
20:42 Centre of mass of a Rigid body
25:33 Centre of mass of homogeneous bodies
27:25 Problem 1
29:35 Problem 2
35:33 Velocity of Centre of Mass
36:13 Velocity & Acceleration of CM
40:23 Acceleration of Centre of Mass
41:51 Linear Momentum
42:32 Motion of a system of particles:Linear momentum
45:52 Vector product of two vectors
51:26 Properties of Vector product
55:11 Mathematical form of vector product
1:00:14 Angular Velocity
1:03:48 Angular Acceleration
1:04:50 Torque
1:08:33 Mathematical expression for Torque
1:12:34 Angular Momentum
1:13:38 Relation between torque & angular momentum
1:18:38 Numericals
1:18:53 Problem 1
1:21:11 Problem 2
1:24:44 Equilibrium of rigid body
1:26:42 Couple
1:29:03 Principle of moments of Lever
1:36:32 Centre of gravity
1:42:54 Problem 1
1:49:01 Moment of Inertia
1:54:31 Calculation I: Moment of Inertia of a thin ring
1:57:50 Moment of Inertia for a rigid massless rod
2:00:04 Moment of Inertia
2:00:35 Moment of Inertia of different bodies
2:02:17 Kinematics equations of rotational motion
2:05:10 Dynamics of rotational motion
2:05:53 Analogy Translational & Rotational Motion
2:07:35 Conservation of Angular Momentum
2:09:26 Problem 1
2:11:26 Problem 2
2:14:34 Rolling Motion
2:16:22 Rolling Motion of a disc
2:21:22 K.E for rolling motion
2:23:59 Problem 1

System of Particles and Rotational Motion Class 11 Physics | Previous Year Questions | CBSE
System of Particles and Rotational Motion Questions | System of Particles and Rotational Motion NCERT notes pdf | CBSE Physics | System of Particles and Rotational Motion Physics Class 11th | Motion of a Rigid body | K.E for rolling motion | Rolling Motion | Conservation of Angular Momentum | Linear Momentum | Motion of a system of particles:Linear momentum | Vector product of two vectors | Properties of Vector product | Angular Velocity | Angular Acceleration | Torque | Angular Momentum | Equilibrium of rigid body | Couple | Principle of moments of Lever | Centre of gravity | Moment of Inertia | Moment of Inertia for a rigid massless rod | Moment of Inertia of different bodies | Dynamics of rotational motion | Conservation of Angular Momentum | Equilibrium of rigid body| Principle of moments of Lever | New Syllabus 2024-25 | CBSE | Curated videos | Revised NCERT Syllabus | New | latest NCERT Syllabus | NCERT Syllabus | Physics CBSE Coaching | NCERT Physics for CBSE | Free explanation | One shot

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[NiranjanKushwaha-]

हम लोगों के कड़ी मेहनत वहां पहुँचा सकती है शायद हम लोगों की अच्छी किस्मत पहुँचा दे ❤❤❤❤ हम लोगों किस्मत के गुलाम नहीं है मेहनत के बलवान है ❤❤❤❤❤

[siddhanath.nishandar]

the centers of mass (COM) for the specified shapes:

1. Cylinder
Description: A solid cylinder (uniform density).
Center of Mass: Located at the geometric center of the cylinder along its central axis. For a cylinder of height
h
h and radius
r
r, the COM is at
(
0
,
0
,
h
2
)
(0, 0,
2
h
​
) if the base is on the xy-plane.
2. Sphere
Description: A solid sphere (uniform density).
Center of Mass: Located at the geometric center of the sphere. For a sphere of radius
r
r, the COM is at
(
0
,
0
,
0
)
(0, 0, 0) if centered at the origin.
3. Ring
Description: A thin ring (uniform density) with radius
r
r.
Center of Mass: Located at the center of the ring. If the ring lies in the xy-plane, the COM is at
(
0
,
0
,
0
)
(0, 0, 0).
4. Cube
Description: A solid cube (uniform density).
Center of Mass: Located at the geometric center of the cube. For a cube with side length
a
a, the COM is at
(
a
2
,
a
2
,
a
2
)
(
2
a
​
,
2
a
​
,
2
a
​
) if one corner is at the origin.

[rishikasingh]

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[The_Gurkirat]

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[archichattopadhyay]

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